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A study on fractional tumor-immune interaction model related to lung cancer via generalized Laguerre polynomials
Background Cancer, a complex and deadly health concern today, is characterized by
forming potentially malignant tumors or cancer cells. The dynamic interaction between these …
forming potentially malignant tumors or cancer cells. The dynamic interaction between these …
An optimization method for studying fractional-order tuberculosis disease model via generalized Laguerre polynomials
Tuberculosis (TB) is a deadly contagious disease that affects vital organs of the body,
especially the lungs. Although the disease is preventable, there are still concerns about its …
especially the lungs. Although the disease is preventable, there are still concerns about its …
Adequate soliton solutions to the space–time fractional telegraph equation and modified third-order KdV equation through a reliable technique
The space–time fractional Telegraph equation and the space–time fractional modified third-
order Kdv equations are significant molding equations in theoretic physics, mathematical …
order Kdv equations are significant molding equations in theoretic physics, mathematical …
An optimization technique for solving a class of nonlinear fractional optimal control problems: application in cancer treatment
This paper proposes an optimization method for solving a general form of nonlinear
fractional optimal control problems (NFOCP) governed by nonlinear fractional dynamical …
fractional optimal control problems (NFOCP) governed by nonlinear fractional dynamical …
Hypergeometric fractional derivatives formula of shifted Chebyshev polynomials: tau algorithm for a type of fractional delay differential equations
This paper presents an explicit formula that approximates the fractional derivatives of
Chebyshev polynomials of the first-kind in the Caputo sense. The new expression is given in …
Chebyshev polynomials of the first-kind in the Caputo sense. The new expression is given in …
Generalized Bernoulli–Laguerre polynomials: applications in coupled nonlinear system of variable-order fractional PDEs
In this paper, we introduce a general class of coupled nonlinear systems of variable-order
fractional partial differential equations (GCNSV-FPDEs) with initial and boundary conditions …
fractional partial differential equations (GCNSV-FPDEs) with initial and boundary conditions …
Optimal study on fractional fascioliasis disease model based on generalized Fibonacci polynomials
Fascioliasis is a liver fluke disease in which food and water are the transmitting agents. The
disease is caused by a genus of Fasciola, parasitic Trematoda. The genus Fasciola includes …
disease is caused by a genus of Fasciola, parasitic Trematoda. The genus Fasciola includes …
Fractional Chebyshev deep neural network (FCDNN) for solving differential models
Differential and integral equations have been used vastly in modeling engineering and
science problems. Solving these equations has been always an active and important area of …
science problems. Solving these equations has been always an active and important area of …
Optimal solution of nonlinear 2D variable-order fractional optimal control problems using generalized Bessel polynomials
This study aims to propose a new optimization method based on the generalized Bessel
polynomials (GBPs) as a class of basis functions for a category of nonlinear two-dimensional …
polynomials (GBPs) as a class of basis functions for a category of nonlinear two-dimensional …
Chebyshev cardinal functions for a new class of nonlinear optimal control problems generated by Atangana–Baleanu–Caputo variable-order fractional derivative
MH Heydari - Chaos, Solitons & Fractals, 2020 - Elsevier
This paper introduces a novel class of nonlinear optimal control problems generated by
dynamical systems involved with variable-order fractional derivatives in the Atangana …
dynamical systems involved with variable-order fractional derivatives in the Atangana …